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<!DOCTYPE html PUBLIC "-//W3C//DTD HTML 4.01 Transitional//EN">
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<meta content="text/html; charset=ISO-8859-1" http-equiv="content-type">
<title>Math Reviews Reviews</title>
<meta name="author" content="Ed Bueler">
</head>
<body>
<h3 style="text-align: center;">Ed Bueler's Reviews for <span style="font-style: italic;">Mathematical
Reviews</span></h3>
<div style="text-align: center;"><span style="font-style: italic;"><span style="font-style: italic;">(listed
alphabetically)<br>
<br>
</span></span></div>
<br>
<ul>
<li>van den Berg, M. and Gilkey, P., <i>Heat content asymptotics
with inhomogeneous Neumann and Dirichlet boundary conditions, </i>Potential
Anal.
14 (2001), no. 3, 269--274</li>
<li> Carron, G., Exner, P., and Krejcirik, D., <span style="font-style: italic;">Topologically
nontrivial quantum layers</span>,
J. Math. Phys. <span style="font-weight: bold;">45</span> (2004), no.
2, 774--784</li>
<li> Chen, Roger, <i>On global Schrödinger kernel estimate
and eigenvalue problem</i>, Math. Z. <b>227</b> (1998), no. 1,
69--81<span style="text-decoration: underline;"></span></li>
<li> Craig, Walter, <i>On the microlocal regularity of the
Schrödinger kernel</i>. Partial differential equations and their
applications (Toronto, ON, 1995), 71--90, CRM Proc. Lecture Notes, <b>12</b>,
Amer. Math. Soc., Providence, RI, 1997</li>
<li> Dodziuk, Jozef, and Mathai, Varghese, <i>Approximating L^2
invariants of amenable covering spaces: a heat kernel approach</i>.
Lipa's legacy (New York, 1995), 151--167, Contemp. Math., <b>211</b>,
Amer. Math. Soc., Providence, RI, 1997</li>
<li> Gilkey, Peter, <i>Heat content asymptotics</i>. Geometric
aspects of partial differential equations (Roskilde, 1998), 125--133,
Contemp. Math., <b>242</b>, Amer. Math. Soc., Providence, RI, 1999</li>
<li> Gong, Fu-Zhou and Wang, Feng-Yu, <i>Heat kernel estimates
with application to compactness of manifolds, </i>Q. J. Math. <b>52</b>
(2001), no. 2, 171--180</li>
<li>Grigoryan, Alexander and Saloff-Coste, Laurent, <i>Dirichlet
heat kernel in the exterior of a compact se</i>t, Comm. Pure Appl.
Math. <b>55</b> (2002), no. 1, 93--133<br>
</li>
<li>Krejcirik, David, <i>Quantum strips on surfaces</i>, J. Geom.
Phys. <b>45</b> (2003), no. 1-2, 203--217<br>
</li>
<li>Polterovich, Iosif, <i>A commutator method for computation of
heat invariants</i>, Indag. Math. (N.S.) <b>11</b> (2000), no. 1,
139--149<br>
</li>
<li> Prokhorenkov, Igor, <i>Morse-Bott functions and the Witten
Laplacian</i> . Comm. Anal. Geom.<b> 7 </b>(1999), no. 4,
841--918</li>
<li> Shubin, Mikhail, <i>Classical and quantum completeness for
the Schrödinger operators on non-compact manifolds.</i>
Geometric aspects of partial differential equations (Roskilde, 1998),
257--269, Contemp. Math., <b>242</b>, Amer. Math. Soc., Providence,
RI, 1999</li>
<li>Vesentini, Edoardo, <span style="font-style: italic;">Heat
conservation on Riemannian manifolds</span>. Ann. Mat. Pura
Appl.
(4) <span style="font-weight: bold;">182</span> (2003), no. 1,
1–19</li>
<li> Yu, Yanlin, <i>A semi-classical limit and its applications</i>.
Geometry and topology of submanifolds, <b>X</b> (Beijing/Berlin,</li>
1999), 315--335, World Sci. Publishing, River Edge, NJ, 2000
</ul>
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